This provides a standalone program in order to extract information from the bibliographic DBLP database, which is mainly useful for quickly extracting bibtex entries.
We also provide an OCaml library to use the API to query DBLP, which provides functions to search for authors, publications and venues.
We provide a commandline program in order to query DBLP from the commandline. It can be installed with
opam install dblp
It provides the dblp
program which takes as argument a command (the kind of query you want to make) and a query (a list of words to look for).
You can find a publication with the find
command:
$ dblp find mimram type
1. Camil Champin, Samuel Mimram, Émile Oleon. Delooping Generated Groups in Homotopy Type Theory. FSCD, 6:1-6:20, 2024.
2. Samuel Mimram, Émile Oleon. Delooping cyclic groups with lens spaces in homotopy type theory. LICS, 56:1-56:15, 2024.
3. Camil Champin, Samuel Mimram, Émile Oleon. Delooping generated groups in homotopy type theory. CoRR, 2024.
4. Samuel Mimram, Émile Oleon. Delooping cyclic groups with lens spaces in homotopy type theory. CoRR, 2024.
5. Samuel Mimram, Émile Oleon. Division by Two, in Homotopy Type Theory. FSCD, 11:1-11:17, 2022.
6. Eric Finster, Samuel Mimram, Maxime Lucas, Thomas Seiller. A Cartesian Bicategory of Polynomial Functors in Homotopy Type Theory. MFPS, 67-83, 2021.
7. Thibaut Benjamin, Eric Finster, Samuel Mimram. Globular weak ω-categories as models of a type theory. CoRR, 2021.
8. Eric Finster, Samuel Mimram. A type-theoretical definition of weak ω-categories. LICS, 1-12, 2017.
9. Eric Finster, Samuel Mimram. A Type-Theoretical Definition of Weak ω-Categories. CoRR, 2017.
You can show it (open in the browser) with the show
command:
$ dblp show mimram type
You can find a bibtex with the bibtex
command:
$ dblp bibtex mimram type
1. Camil Champin, Samuel Mimram, Émile Oleon. Delooping Generated Groups in Homotopy Type Theory. FSCD, 6:1-6:20, 2024.
2. Samuel Mimram, Émile Oleon. Delooping cyclic groups with lens spaces in homotopy type theory. LICS, 56:1-56:15, 2024.
3. Camil Champin, Samuel Mimram, Émile Oleon. Delooping generated groups in homotopy type theory. CoRR, 2024.
4. Samuel Mimram, Émile Oleon. Delooping cyclic groups with lens spaces in homotopy type theory. CoRR, 2024.
5. Samuel Mimram, Émile Oleon. Division by Two, in Homotopy Type Theory. FSCD, 11:1-11:17, 2022.
6. Eric Finster, Samuel Mimram, Maxime Lucas, Thomas Seiller. A Cartesian Bicategory of Polynomial Functors in Homotopy Type Theory. MFPS, 67-83, 2021.
7. Thibaut Benjamin, Eric Finster, Samuel Mimram. Globular weak ω-categories as models of a type theory. CoRR, 2021.
8. Eric Finster, Samuel Mimram. A type-theoretical definition of weak ω-categories. LICS, 1-12, 2017.
9. Eric Finster, Samuel Mimram. A Type-Theoretical Definition of Weak ω-Categories. CoRR, 2017.
Select publication (default is first): 8
@inproceedings{DBLP:conf/lics/FinsterM17,
author = {Eric Finster and
Samuel Mimram},
title = {A type-theoretical definition of weak {\(\omega\)}-categories},
booktitle = {32nd Annual {ACM/IEEE} Symposium on Logic in Computer Science, {LICS}
2017, Reykjavik, Iceland, June 20-23, 2017},
pages = {1--12},
publisher = {{IEEE} Computer Society},
year = {2017},
url = {https://doi.org/10.1109/LICS.2017.8005124},
doi = {10.1109/LICS.2017.8005124},
timestamp = {Fri, 24 Mar 2023 00:01:49 +0100},
biburl = {https://dblp.org/rec/conf/lics/FinsterM17.bib},
bibsource = {dblp computer science bibliography, https://dblp.org}
}
The bib
command does pretty much the same but also adds the entry at the end of the .bib
file in the current directory:
$ dblp bib mimram type
You can find an author with the author
command:
$ dblp author mimram
Samuel Mimram: https://dblp.org/pid/99/4962
You can find a venue:
$ dblp venue lics
LICS: ACM/IEEE Symposium on Logic in Computer Science (LICS) (Conference or Workshop)
The above program is based on an OCaml library to query DBLP, which can be installed with
opam install dblp-api
and should be fairly explicit and simple to use. To get started you can have a look at
We are open to suggestions and improvements: feel free to file a bug report!